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2. a) The electric field E at a point P (p, o, z) due to a linear charge distribution carrying a charge density pi in free space is given as PL E = (-(sin 0, – sin 0,) p + (cos 0, – cos 0,) z ]. Using this equation, obtain the expression for E at a distance p away from the bisector of finitely long (length 4/) linear charge distribution. b) Calculate the magnitude of E if pi= 10 C m,p=15 cm and /= 10 cm.

2. a) The electric field E at a point P (p, o, z) due to a linear charge distribution carrying a charge density pi in free space is given as PL E = (-(sin 0, – sin 0,) p + (cos 0, – cos 0,) z ]. Using this equation, obtain the expression for E at a distance p away from the bisector of finitely long (length 4/) linear charge distribution. b) Calculate the magnitude of E if pi= 10 C m,p=15 cm and /= 10 cm.

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2. a) The electric field E at a point P (p, o, z) due to a linear charge distribution carrying a charge density pi in free space is given as PL [-(sin 0, – sin 0,) p + (cos 8, – cos 0,) z ]. E = Using this equation, obtain the expression for E at a distance p away from the bisector of finitely long (length 4/) linear charge distribution. b) Calculate the magnitude of E if pi= 10 C m', p 15 cm and /= 10 cm.
Transcribed Image Text:2. a) The electric field E at a point P (p, o, z) due to a linear charge distribution carrying a charge density pi in free space is given as PL [-(sin 0, – sin 0,) p + (cos 8, – cos 0,) z ]. E = Using this equation, obtain the expression for E at a distance p away from the bisector of finitely long (length 4/) linear charge distribution. b) Calculate the magnitude of E if pi= 10 C m', p 15 cm and /= 10 cm.
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